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- Q62 Assume that Mattel is a monopolist that sells 8 units of a toy per day at a unit price of $16. If it lowers the price to $15, its total revenue increases by $37. This implies that its sales quantity increases by Multiple Choice 1 unit per day. 12 units per day. 2 units per day. 3 units per day. 4 units per day.Consider a monopolist who is selling his blockbuster drug in two markets where one market is much larger than the other. Suppose the demand in the two markets is given by q1 = 30 − p1 and q2 = 3 − p2 (quantity is measured in millions of complete dosages and price is in your favorite currency) and the marginal cost of production and distribution is roughly the same and equal to 1 per unit (c=1). This problem asks you to compare equilibrium outcomes (prices, quantities, profits, consumer surplus, and consumer surplus per unit of output) when the monopolist can price discriminate across the two markets versus when it must set a uniform price. It then asks you to comment on some recent policy proposals. For each market separately, set up and solve the monopolist’s profit-maximizing problem. Specifically, write down/compute the following. Inverse demand and the profit functions. Equilibrium prices (), quantities () and profits () Consumer surplus () and consumer surplus per unit of…Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? This is my fourth submission. no part of any previous solution was remotely right. I need this answered quickly. Yall have spent several days getting this wrong.
- Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases?Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? Can I please be assigned an actual expert? The previous four answers have been incorrect. The last several questions I have asked have been plagued by mediocrity and poor answers.Suppose a monopolist faces two markets with demand curves given by D1(p1) = 200 -p1 D2(p2) = 100 -2p2 Assume that the monopolist’s cost function is c(y) = y^2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets? 2. What is the optimal price if the monopolist must charge the same price in each market? 3. How much total consumers’ surplus changes between the two separate prices and the same price cases? Please answer this correctly, quickly,and legibly. This is my third submission of the same question. The first one was wrong and unredeemable the second one was not legible.
- One difference between a perfectly competitive firm and a monopoly is that a perfectly competitive firm produces where Question 7 options: a) marginal cost equals price, whereas a monopolist produces where price exceeds marginal cost b) marginal cost equals price, whereas a monopolist produces where cost exceeds price c) price exceeds marginal cost, whereas a monopolist produces where marginal cost equals price d) marginal cost exceeds price, while a monopolist produces where marginal cost equals priceSuppose a monopolist faces two markets withdemand curves given by D1(p1) = 200 − p1D2(p2) = 100 − 2p2Assume that the monopolist’s cost function is c(y) = y2 1. What is the optimal prices for the monopolist if it can charge different prices in these markets?2. What is the optimal price if the monopolist must charge the same price in each market?3. How much total consumers’ surplus changes between the two separate prices and the sameprice cases?Consider a monopoly market in which the market demand curve is given by P = 240 – 2Q, the marginal revenue curve is MR = 240 – 4Q, the marginal cost curve is MC = 2Q, and there are zero fixed costs. Suppose the government intervenes and turns the market into a competitive market, and all the firms in the market have the same marginal cost curve as the monopolist, MC = 2Q, and zero fixed costs. How much is the resulting gain in total surplus?[12:17]800 600 300 400
- Question 27 Consider a monopoly market in which the market demand curve is given by P = 240 – 2Q, the marginal revenue curve is MR = 240 – 4Q, the marginal cost curve is MC = 2Q, and there are zero fixed costs. Suppose the government intervenes and turns the market into a competitive market, and all the firms in the market have the same marginal cost curve as the monopolist, MC = 2Q, and zero fixed costs. How much is the resulting gain in total surplus? 300 800 400 600A monopolist is deciding how to allocate output between two geographically separated markets (Market 1 and 2). Demand and marginal revenue for the two markets are:P1 =15-Q1 P2=25-2Q2 The monopolist's total cost is C=5+3(Q1 + Q2) 2.1 Determine the monopolist profit-maximizing price and output in each region. 2.2 What is the total profit that the monopolist will realize for the two regions?1. Assume an industry with demand Q=100-p where there is a monopolist with constant marginal cost equal to $20. Suppose that many perfectly competitive firms could produce in this industry at a marginal cost equal to $16. Calculate prices and quantities under competition. Then, calculate total economic surplus. Calculate prices and quantities under monopoly. Then, calculate the social cost of monopoly. Compute consumer surplus under competition when marginal cost of the competitive firms equal to $20.